Circulant fractional spline wavelet preconditioners for solving stochastic heat conduction problem for solving weakly singular integral equations
D. Rostamy V. F. · International Mathematical Forum · 2007
In this paper we consider a stochastic linear heat conduction problem that was reduced to a special weakly singular integral equation of the second kind. By using a practical variant of Galerkin boundary element method, circulant integral operators and the fractional spline wavelet bases, a new approach for solving of this problem is given. Numerical examples show that this approach is fast.